Calculate the Euclidean distance between two points using the distance formula:

d$=($x$2$x$1)2+($y$2$y$1)2$

Function Requirements

get$\_$float$\_$input$($prompt$)$

Validates user input to ensure it can be converted to a float. Returns the float value.Catches ValueError if the input is not a valid float, and continues to prompt the user for input. It does not exit the function until valid input is received.

get$\_$int$\_$input$($prompt$)$

Validates user input to ensure it can be converted to an integer. Returns the integer value.Catches ValueError if the input is not a valid integer, and continues to prompt the user for input. It does not exit the function until valid input is received.

calculate$\_$distance$($x$1,$ y$1,$ x$2,$ y$2)$

Calculates the distance between two points using the distance formulaReturns the calculated distanceYou may use the $**$ operator to calculate the square of a numberYou may use the math.sqrt function to calculate the square root

print$\_$formatted$\_$result$($distance$,$ precision$)$

Formats the distance result with specified precisionPrints the formatted result to the console

Example Runs

Test Case $1$: Basic horizontal line

Enter x$1$ coordinate: $0$ Enter y$1$ coordinate: $0$ Enter x$2$ coordinate: $3$ Enter y$2$ coordinate: $0$ Enter the precision: $2$ Distance $=3\mathrm{.}00$

Test Case $2$: $3-4-5$ triangle

Enter x$1$ coordinate: $0$ Enter y$1$ coordinate: $0$ Enter x$2$ coordinate: $3$ Enter y$2$ coordinate: $4$ Enter the precision: $2$ Distance $=5\mathrm{.}00$

Test Case $3$: Invalid coordinate input

Enter x$1$ coordinate: abc Invalid input: Coordinate must be a number. Enter x$1$ coordinate: $0$ Enter y$1$ coordinate: $1\mathrm{.}2\mathrm{.}3$ Invalid input: Coordinate must be a number. Enter y$1$ coordinate: $0$ Enter x$2$ coordinate: $3$ Enter y$2$ coordinate: $4$ Enter the precision: $2$ Distance $=5\mathrm{.}00$

Test Case $4$: Invalid precision input

Enter x$1$ coordinate: $0$ Enter y$1$ coordinate: $0$ Enter x$2$ coordinate: $3$ Enter y$2$ coordinate: $4$ Enter the precision: abc Invalid input: Must be an integer. Enter the precision: $1\mathrm{.}5$ Invalid input: Must be an integer. Enter the precision: $2$ Distance $=5\mathrm{.}00$

Test Case $5$: Negative coordinates

Enter x$1$ coordinate: $-2$ Enter y$1$ coordinate: $-1$ Enter x$2$ coordinate: $2$ Enter y$2$ coordinate: $2$ Enter the precision: $1$ Distance $=5\mathrm{.}0$

Test Case $6$: High precision

Enter x$1$ coordinate: $1\mathrm{.}1$ Enter y$1$ coordinate: $2\mathrm{.}1$ Enter x$2$ coordinate: $1\mathrm{.}2$ Enter y$2$ coordinate: $2\mathrm{.}3$ Enter the precision: $5$ Distance $=0\mathrm{.}22361$